Andrea Tamburelli

activity

20162026

most citedPlanar minimal surfaces with polynomial growth in the

Sp (4, R)

-symmetric space

7 citations · 26 across the 22 of their papers we have counts for

collaborators

Showing 2020Show all

3 papers · 1 filter

math.DG2020★ 1 cited

Length spectrum compactification of the $SO_{0} (2, 3)$ -Hitchin component

Charles Ouyang, Andrea Tamburelli

We find a compactification of the $SO_{0} (2, 3)$ -Hitchin component by studying the degeneration of the induced metric on the unique equivariant maximal surface in the 4-dim…

math.DG2020

Riemannian metrics on the moduli space of GHMC anti-de Sitter structures

Andrea Tamburelli

In this short note we explain how to adapt the construction of two Riemannian metrics on the $SL (3, R)$ -Hitchin component to the deformation space of globally hype…

math.DG2020★ 7 cited

Planar minimal surfaces with polynomial growth in the $Sp (4, R)$ -symmetric space

Andrea Tamburelli, Michael Wolf

We study the asymptotic geometry of a family of conformally planar minimal surfaces with polynomial growth in the $Sp (4, R)$ -symmetric space. We describe a homeomo…

Length spectrum compactification of the SO0​(2,3)-Hitchin component

Riemannian metrics on the moduli space of GHMC anti-de Sitter structures

Planar minimal surfaces with polynomial growth in the Sp(4,R)-symmetric space

Length spectrum compactification of the $SO_{0} (2, 3)$ -Hitchin component

Planar minimal surfaces with polynomial growth in the $Sp (4, R)$ -symmetric space